Many calculations result in solutions to a greater degree of accuracy than what is required. In such cases the answers are rounded to the required degree of accuracy.
Part of Application of MathsNumeracy skills
Save to My Bitesize
In many calculations you will be expected to round off your answer to the nearest whole number or to the nearest ten.
Write \(38.7\) to the nearest whole number
\(38.7\) lies between \(38\) and \(39\)
\(38.7\) is nearer to \(39\) than \(38\)
So, \(38.7 = 39\) (to the nearest whole number)
Write \(6.5\) to the nearest whole number
\(6.5\) lies between \(6\) and \(7\)
\(6.5\) lies mid-way between \(6\) and \(7\)
When this happens always round up
So, \(6.5 = 7\) (to the nearest whole number)
Now try this question:
Round \(103.4\) to the nearest ten.
\(103.4\) lies between \(100\) and \(110\)
\(103.4\) is nearer to \(100\) than \(110\)
So, \(103.4 = 100\) (to the nearest ten).